跳到主要导航 跳到搜索 跳到主要内容

Diagnosability of the lexicographic product of cycles and paths under PMC Model

  • Bu Chen
  • , Feng Li
  • Qinghai Normal University

科研成果: 书/报告/会议事项章节会议稿件同行评审

摘要

By increasing the number of processors and with the help of the large-scale interconnection networks built on processors, the advanced multiprocessor systems, obtain their superpower of computing. However, the large-scale interconnection networks are very significant to the performance of any multiprocessor systems, but it also makes multiprocessor systems difficult to diagnose and isolate faulty processors. That's why the multiprocessor systems should have a better fault diagnosis ability to ensure its reliability, and the ability of fault diagnosis of a multiprocessor system is normally measured by its diagnosability. Lexicographic product is a common method to construct a large scale interconnection network, so studying the diagnosability of multiprocessor system generated by the lexicographic product of networks will be beneficial to the development of multiprocessor systems. In this paper, we use the extending stars to obtain the accurate value of the diagnosability of the interconnection networks constructed by lexicographic product of m-order paths with n-order cycles, and prove that the diagnosability of lexicographic product of network is better than the Cartesian product of networks in certain cases.

源语言英语
主期刊名Proceedings - 2024 7th International Conference on Information and Computer Technologies, ICICT 2024
出版商Institute of Electrical and Electronics Engineers Inc.
301-308
页数8
ISBN(电子版)9798350385625
DOI
出版状态已出版 - 2024
已对外发布
活动7th International Conference on Information and Computer Technologies, ICICT 2024 - Honolulu, 美国
期限: 15 3月 202417 3月 2024

出版系列

姓名Proceedings - 2024 7th International Conference on Information and Computer Technologies, ICICT 2024

会议

会议7th International Conference on Information and Computer Technologies, ICICT 2024
国家/地区美国
Honolulu
时期15/03/2417/03/24

学术指纹

探究 'Diagnosability of the lexicographic product of cycles and paths under PMC Model' 的科研主题。它们共同构成独一无二的指纹。

引用此